Answer:

Step-by-step explanation:
The
term of the sequence is given as
.
To find the sixth term, which is denoted by
, we substitute n=6 into the given rule.
This will give us:

Simplify the exponent to get:

We simplify further to get:

This simplifies to

Hi there!

Use slope formula to solve for the slope of the line:

Plug in points into the equation. We can use the points (0, -10) and (25, -5):

Step-by-step explanation:
Answer: C (-7/18)
Step-by-step explanation: you flip the denominator and numerator and keep the negative